MHB How Do You Solve the Equation 183997272.140609=SUM((X/PI())/SQRT(9)/16)?

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The equation 183997272.140609=SUM((X/PI())/SQRT(9)/16) presents challenges due to its unclear formatting and lack of context. Clarification is needed on the function "PI()" and the summation's variable range, as it currently lacks specific limits for X. The discussion highlights the importance of properly defining variables and functions in mathematical equations. Participants emphasize the need for clearer communication to facilitate problem-solving. Understanding the nature of the summation and the role of X is crucial for finding a solution.
waptrick
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Hi Everyone

Sorry if this is posted in the wrong section, but I have this equation I am battling to solve.

Here it is:

183997272.140609=SUM((X/PI())/SQRT(9)/16)

I have no clue. Does anyone have any idea?
 
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At least as far as I am concerned, you're going to have to do a better job of typing out that equation - it's unreadable. Also, please post any thoughts you have on how to begin.
 
For one thing, you have a function, "PI()". What function is that and why do you have no argument in it? What are you summing over? The only variable appears to be "X" and while "x" is typically us for a real valued variable, you can use it to represent integers, with X being 1, 2, 3, ... Is that what you are doing here, with the sum over positive integer values of X?
 
I am studying the mathematical formalism behind non-commutative geometry approach to quantum gravity. I was reading about Hopf algebras and their Drinfeld twist with a specific example of the Moyal-Weyl twist defined as F=exp(-iλ/2θ^(μν)∂_μ⊗∂_ν) where λ is a constant parametar and θ antisymmetric constant tensor. {∂_μ} is the basis of the tangent vector space over the underlying spacetime Now, from my understanding the enveloping algebra which appears in the definition of the Hopf algebra...

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